Modelling Extortion Rackets
Corinna Elsenbroich CRESS, University of Surrey
CSS, Lucca, September 2014
Collective Reasoning Moral Point of View
Modelling Extortion Rackets Corinna Elsenbroich CRESS, University - - PowerPoint PPT Presentation
Modelling Extortion Rackets Corinna Elsenbroich CRESS, University of Surrey CSS, Lucca, September 2014 Moral Point of View Collective Reasoning The Next 10 Min 1. Team Reasoning 2.GLObal Dynamics of Extortion Racket Systems 3.An ABM of Team
Corinna Elsenbroich CRESS, University of Surrey
CSS, Lucca, September 2014
Collective Reasoning Moral Point of View
2.GLObal Dynamics of Extortion Racket Systems 3.An ABM of Team Reasoning in Extortion Rackets 4.Conclusions
Game Theory
3,3 5,0 0,5 1,1
Prisoner’s Dilemma Basic Assumptions:
R’s Choice C’s Choice
1,1
C D D C
A choice
The collective diagonal The individual lines 3,3 5,0 0,5 1,1 3,3 5,0 0,5 1,1
Bacharach: Team reasoning is triggered by strongly interdependent games. A game is strongly interdependent if a Nash equilibrium is dominated by a Pareto
the game is of the right kind, but it is conditional. Sugden: Mutually assured team reasoning
U as the objective of S.
assured team reasoning.
I should choose my component of A.
Rationality is reinterpreted as seeing the collective diagonal in a strongly interdependent game. Rationality is a choice to be made given a social group situation.
Extortion is the extraction of money/favours from a victim using (the threat of) violence.
The best thing for each individual is to pay and thus not to be punished but for everyone around them not to pay (and take the risk of punishment) draining the Mafia of income. The best thing for the group is to not pay the pizzo. . .
This makes it a public goods game.
The best thing for each individual is to pay and thus not to be punished but for everyone around them not to pay (and take the risk of punishment), draining the Mafia of income. The best thing for the group is to not pay the pizzo. . .
13 p a y e x t
t , p u n i s h
Extorters Entrepreneurs
14 p a y e x t
t , p u n i s h
Extorters Entrepreneurs
Individualist Model
15 p a y e x t
t , p u n i s h
Extorters Entrepreneurs Collective (e.g. Addio Pizzo)
understand
a member stop paying
conceptual change
16
If punishment-probability * possible-damage < group-wealth + group-pizzo refuse. If punishment-probability * possible-damage < pizzo refuse.
17
If punishment-probability * possible-damage < group-wealth + group-pizzo refuse If punishment-probability * possible-damage < pizzo refuse.
18
0% Collectivists 50% Collectivists 100% Collectivists Overall
Low resistance, low punishment Increased resistance, low punishment High resistance, low punishment
Extorter Radius
Increases lead to resistance increase and punishment increase Increases lead to resistance and punishment increases but less pronounced Increases increases resistance only for high neighbourhood radii
Neighbourhood Radius
Increases lead to resistance decrease and punishment decrease Similar but for low extorter radii increases lead to increased resistance Increases lead to resistance increase
Group Radius
n/a Increases lead to increased resistance Increases lead to increased resistance
Entrepreneurs joining together in no longer paying the pizzo About a 10% point reduction in pizzo payments since 2004 In Model: Increasing numbers of Collectivists
Wealth confiscated Mafioso imprisoned In Model: Decreasing extorter radius (reduced step by step) Mafiosi can no longer punish (taken out one by one)
EX 5 NR 5 EX 5 NR 10 EX 10 NR 5 Ex 10 NR 10 GR 5 GR 10 GR 15 GR 20
0% 50% 100%
Extorter Radius Constant (10) Neighbourhood Radius 10, Group Radius 10
0% 50% 100%
Extorter Radius Constant (10) Extorter Radius Decreasing (20-1)
Neighbourhood Radius 10, Group Radius 10
0% 50% 100%
Extorter Radius Constant (10) Extorter Radius Decreasing (20-1) Decreasing number of active Mafiosi (1/200 steps)
Neighbourhood Radius 10, Group Radius 10
with judicial measures
as a genuine decision mechanism (Collective Reasoning as a Moral Point of View)
Conclusions Future Work